AcousticBruce
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[tex]P_x = P cos θ_x[/tex]
is Px always the adjacent line of the triangle?
is Px always the adjacent line of the triangle?
The discussion revolves around the decomposition of vectors in physics, specifically focusing on the equation Px = P cos θx, where P represents a vector and θx is the angle with respect to the x-axis. Participants explore the geometric interpretation of this equation in the context of right triangles.
The conversation is ongoing, with participants providing clarifications about vector decomposition and the roles of angles in determining components. Some guidance has been offered regarding the use of trigonometric functions in finding vector components, but no consensus has been reached on all aspects of the discussion.
Participants are engaging in a self-study of physics and trigonometry, indicating a desire to understand the foundational concepts that apply to their studies in electronics. There is an acknowledgment of varying assumptions about angle measurements in different contexts.
AcousticBruce said:Thank you. And a new question.
Why would it be Px for adjacent and on the other side be P without a subscript?
AcousticBruce said:So would you ever really have the θy?